Chapter 11: Q. 14 (page 871)
Chapter 11: Q. 14 (page 871)
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Get started for freeExplain why the graph of every vector-valued function lies on the surface of the cylinder for every continuous functionf.
Let be a differentiable real-valued function of , and let be a differentiable vector function with three components such that is in the domain of for every value of on some interval I. Prove that . (This is Theorem 11.8.)
Given a twice-differentiable vector-valued function , what is the definition of the binormal vector ?
Let y = f(x). State the definition for the continuity of the function f at a point c in the domain of f .
Explain why we do not need an “epsilon–delta” definition for the limit of a vector-valued function.
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